The average bus between Azusa and Newport Beach takes 4h 25m and the fastest bus takes 3h 7m. The bus service runs several times per day from Azusa to Newport Beach. The journey time may be longer on weekends and holidays; use the search form on this page to search for a specific travel date.
Buses run every 3 hours between Azusa and Newport Beach. The earliest departure is at 5:48 AM in the morning, and the last departure from Azusa is at 10:30 PM which arrives into Newport Beach at 6:39 AM. All services require a transfer at West Covina Pkwy and California Ave E and take an average of 4h 25m. The schedules shown below are for the next available departures.



3h 48m • 3 changes



3h 43m • 3 changes



3h 13m • 3 changes



3h 43m • 3 changes



3h 48m • 3 changes



3h 43m • 3 changes



3h 13m • 3 changes



3h 43m • 3 changes



3h 48m • 3 changes



3h 43m • 3 changes



3h 13m • 3 changes



3h 43m • 3 changes



3h 48m • 3 changes



3h 43m • 3 changes



3h 13m • 3 changes



3h 43m • 3 changes
Want to know about travelling from Azusa to Newport Beach? We have put together a list of the most frequently asked questions from our users such as: What is the cheapest mode of transport? What is the quickest option? How much do tickets usually cost? and many more.
No, there is no direct bus from Azusa to Newport Beach. However, there are services departing from Azusa station and arriving at Newport Beach station via 7th / Channel. The journey, including transfers, takes approximately 4h 25m.
Azusa to Newport Beach bus services, operated by Foothill Transit, depart from El Monte Station - Lower Level.
Azusa to Newport Beach bus services, operated by Foothill Transit, arrive at Coast-Balboa Coves station.
The distance between Azusa and Newport Beach is 57.3 km. The road distance is 96 km.
You can take a bus from Foothill Blvd and San Gabriel Blvd W to Coast-Balboa Coves via West Covina Pkwy and California Ave E, West Covina Pkwy and California Ave W, El Monte Station Upper Level, El Monte Station - Lower Level, 7th / Channel, and 7Th-Channel in around 4h 17m.